Read in the packages. The working directory is wherever the R Notebook is located.

Read in the spreadsheet and take a look at the data.

###read in spreadsheet
loc <- read_xlsx("Original-spreadsheets/all species New_6-14-19.xlsx") %>% 
  janitor::clean_names() %>% 
  mutate(reproductive_mode = as.factor(reproductive_mode)) 

#get the number of individuals, and the sexuality counts per species
count_repro_mode <- loc %>% 
  group_by(genus, species, reproductive_mode) %>% 
  dplyr::count() %>% 
  mutate(genus_species = str_c(genus, species, sep = "_"),
         genus_species = str_replace_all(genus_species, " ", "_"),
         genus_species = str_replace_all(genus_species, "\\.", "")) %>% 
  ungroup() %>% 
  mutate(genus_species = fct_reorder(genus_species, n, sum)) %>% 
  ggplot(aes(x = genus_species, y = n, fill = reproductive_mode)) +
  geom_col() +
  coord_flip() + 
  theme_minimal()

count_repro_mode

##Map Plot a leaflet map of the localities. The leaflet map is interactive. You can click on the localities and a flag with some metadata will pop up!

#make locality shape file and assign WGS coord system
coord_points <- st_as_sf(loc, coords = c("longitude", "latitude"), 
                         crs = 4326, agr = "constant")

#use sourced plot_locs_leaflet script to plot localities
all_plot <- plot_locs_leaflet(loc, "reproductive_mode")
Assuming "longitude" and "latitude" are longitude and latitude, respectively
all_plot

#in case I want to save the map somewhere
#mapview::mapshot(all_plot, url = paste0(getwd(), "/plots/repro_mode_plots/all_species_map.html"), file = paste0(getwd(), "/plots/repro_mode_plots/all_species_map.pdf"))

PCA-Genera

PCA by locality

This is a PCA of the climate data extracted for each locality, rather than a PCA of the total climate space.

Run the pca and check out variable loadings and proportion of variance explained by components.

Importance of components:
                          PC1    PC2     PC3     PC4     PC5     PC6     PC7
Standard deviation     2.9511 2.4947 1.36934 1.02403 0.80149 0.54359 0.32182
Proportion of Variance 0.4584 0.3276 0.09869 0.05519 0.03381 0.01555 0.00545
Cumulative Proportion  0.4584 0.7859 0.88462 0.93981 0.97362 0.98917 0.99462
                           PC8     PC9    PC10    PC11    PC12    PC13
Standard deviation     0.24972 0.11677 0.10148 0.08340 0.05671 0.04746
Proportion of Variance 0.00328 0.00072 0.00054 0.00037 0.00017 0.00012
Cumulative Proportion  0.99790 0.99862 0.99916 0.99953 0.99970 0.99982
                          PC14    PC15    PC16    PC17    PC18    PC19
Standard deviation     0.03910 0.03147 0.02392 0.01408 0.01153 0.00911
Proportion of Variance 0.00008 0.00005 0.00003 0.00001 0.00001 0.00000
Cumulative Proportion  0.99990 0.99995 0.99998 0.99999 1.00000 1.00000
PC1 PC2 PC3
chelsa_bioclims_NZ.1 -0.301 0.148 0.174
chelsa_bioclims_NZ.2 -0.285 0.143 0.276
chelsa_bioclims_NZ.3 -0.310 0.142 0.097
chelsa_bioclims_NZ.4 -0.150 -0.358 0.010
chelsa_bioclims_NZ.5 -0.189 -0.327 0.024
chelsa_bioclims_NZ.6 -0.135 -0.362 -0.003
chelsa_bioclims_NZ.7 -0.169 0.136 0.089
chelsa_bioclims_NZ.8 -0.188 -0.328 0.031
chelsa_bioclims_NZ.9 -0.130 -0.365 -0.006
chelsa_bioclims_NZ.10 -0.119 -0.361 -0.036
chelsa_bioclims_NZ.11 -0.214 -0.280 0.094
chelsa_bioclims_NZ.12 0.277 -0.106 0.360
chelsa_bioclims_NZ.13 0.261 -0.105 0.306
chelsa_bioclims_NZ.14 0.248 -0.083 0.383
chelsa_bioclims_NZ.15 -0.219 0.123 0.492
chelsa_bioclims_NZ.16 -0.314 0.143 0.009
chelsa_bioclims_NZ.17 0.272 -0.106 0.380
chelsa_bioclims_NZ.18 -0.167 0.128 -0.084
chelsa_bioclims_NZ.19 -0.247 0.100 0.317

Two plots: One plot of the PCA colored according to genus, with convex hulls surrounding the genera. It looks like this reflects a latitudinal gradient in temperature! You can interact with the PCA plot by clicking on points to view associated metadata. You can isolate the genus you want to view by double clicking the genus in the legend! You can also remove a genus by clicking on it once. There’s some other functionality you can explore in the toolbar at the top of the plot. The second plot is a PCA colored according to reproductive mode. It looks like asexual populations occupy slightly larger niche space, but both reproductive modes have a similar niche center.

Ignoring unknown aesthetics: text

Ignoring unknown aesthetics: text

PCA-Species

These are PCAs of environmental space for species within genera. Each climate PCA is of localities for a single genus, colored by species. I’m doing this even for genera with one species, so it’s easy to see if certain localities group together.

Acanthoxyla

Ignoring unknown aesthetics: text

Assuming "longitude" and "latitude" are longitude and latitude, respectively

Importance of components:
                          PC1    PC2    PC3     PC4     PC5     PC6     PC7
Standard deviation     2.8059 2.5135 1.7771 0.88976 0.66876 0.44564 0.36423
Proportion of Variance 0.4144 0.3325 0.1662 0.04167 0.02354 0.01045 0.00698
Cumulative Proportion  0.4144 0.7469 0.9131 0.95475 0.97829 0.98874 0.99573
                           PC8    PC9    PC10    PC11    PC12    PC13
Standard deviation     0.22139 0.1064 0.09506 0.06761 0.05169 0.03848
Proportion of Variance 0.00258 0.0006 0.00048 0.00024 0.00014 0.00008
Cumulative Proportion  0.99831 0.9989 0.99938 0.99962 0.99976 0.99984
                          PC14    PC15    PC16    PC17    PC18    PC19
Standard deviation     0.03336 0.02780 0.02371 0.01891 0.01400 0.01128
Proportion of Variance 0.00006 0.00004 0.00003 0.00002 0.00001 0.00001
Cumulative Proportion  0.99989 0.99993 0.99996 0.99998 0.99999 1.00000
PC1 PC2 PC3
chelsa_bioclims_NZ.1 -0.266 -0.230 0.170
chelsa_bioclims_NZ.2 -0.238 -0.200 0.297
chelsa_bioclims_NZ.3 -0.277 -0.240 0.056
chelsa_bioclims_NZ.4 0.262 -0.267 0.039
chelsa_bioclims_NZ.5 0.236 -0.288 0.068
chelsa_bioclims_NZ.6 0.268 -0.258 0.015
chelsa_bioclims_NZ.7 -0.192 -0.051 0.217
chelsa_bioclims_NZ.8 0.239 -0.286 0.073
chelsa_bioclims_NZ.9 0.269 -0.256 0.012
chelsa_bioclims_NZ.10 0.272 -0.249 -0.011
chelsa_bioclims_NZ.11 0.191 -0.283 0.148
chelsa_bioclims_NZ.12 0.219 0.232 0.285
chelsa_bioclims_NZ.13 0.232 0.246 0.151
chelsa_bioclims_NZ.14 0.128 0.138 0.463
chelsa_bioclims_NZ.15 -0.150 -0.097 0.477
chelsa_bioclims_NZ.16 -0.278 -0.245 -0.034
chelsa_bioclims_NZ.17 0.197 0.197 0.370
chelsa_bioclims_NZ.18 -0.074 -0.304 -0.109
chelsa_bioclims_NZ.19 -0.246 -0.049 0.321

Argosarchus

Ignoring unknown aesthetics: text

Assuming "longitude" and "latitude" are longitude and latitude, respectively

Importance of components:
                          PC1    PC2    PC3     PC4     PC5     PC6     PC7
Standard deviation     2.8508 2.4341 1.6389 1.09192 0.76813 0.51507 0.35817
Proportion of Variance 0.4277 0.3118 0.1414 0.06275 0.03105 0.01396 0.00675
Cumulative Proportion  0.4277 0.7396 0.8809 0.94367 0.97473 0.98869 0.99544
                          PC8     PC9    PC10    PC11    PC12    PC13
Standard deviation     0.2222 0.10883 0.10035 0.08126 0.05441 0.04318
Proportion of Variance 0.0026 0.00062 0.00053 0.00035 0.00016 0.00010
Cumulative Proportion  0.9980 0.99866 0.99919 0.99954 0.99970 0.99980
                          PC14    PC15    PC16    PC17    PC18    PC19
Standard deviation     0.03895 0.03285 0.02417 0.01722 0.01643 0.01134
Proportion of Variance 0.00008 0.00006 0.00003 0.00002 0.00001 0.00001
Cumulative Proportion  0.99988 0.99993 0.99996 0.99998 0.99999 1.00000
PC1 PC2 PC3
chelsa_bioclims_NZ.1 -0.266 -0.227 -0.182
chelsa_bioclims_NZ.2 -0.241 -0.208 -0.293
chelsa_bioclims_NZ.3 -0.279 -0.228 -0.110
chelsa_bioclims_NZ.4 -0.225 0.312 -0.037
chelsa_bioclims_NZ.5 -0.257 0.272 -0.023
chelsa_bioclims_NZ.6 -0.202 0.330 -0.026
chelsa_bioclims_NZ.7 -0.141 -0.175 0.021
chelsa_bioclims_NZ.8 -0.255 0.275 -0.033
chelsa_bioclims_NZ.9 -0.197 0.334 -0.030
chelsa_bioclims_NZ.10 -0.176 0.347 0.013
chelsa_bioclims_NZ.11 -0.277 0.219 -0.090
chelsa_bioclims_NZ.12 0.266 0.149 -0.318
chelsa_bioclims_NZ.13 0.267 0.108 -0.280
chelsa_bioclims_NZ.14 0.227 0.162 -0.310
chelsa_bioclims_NZ.15 -0.113 -0.143 -0.516
chelsa_bioclims_NZ.16 -0.291 -0.224 -0.009
chelsa_bioclims_NZ.17 0.258 0.163 -0.324
chelsa_bioclims_NZ.18 -0.098 -0.073 0.247
chelsa_bioclims_NZ.19 -0.191 -0.155 -0.384

Now I’m going to to environmental niche factor analysis between sexual and asexual populations within the species.

A couple different ways to visualize the environmental variation. 1) Scatterplot visualizations of marginality vs axis 1 of the specialization with the labels removed (they make things indiscernable). Red = occupied e-space. Gray = Background e-space. 2) ENFA histogram visualizations of marginality and specialization axes. 3) PCA of total e-space with colors corresponding to sexual vs. asexual populations.

binding character and factor vector, coercing into character vector

Asteliaphasma

Ignoring unknown aesthetics: text

Assuming "longitude" and "latitude" are longitude and latitude, respectively

Importance of components:
                         PC1    PC2     PC3     PC4     PC5     PC6     PC7
Standard deviation     3.104 2.4714 1.27720 0.87566 0.76781 0.38573 0.19883
Proportion of Variance 0.507 0.3215 0.08586 0.04036 0.03103 0.00783 0.00208
Cumulative Proportion  0.507 0.8284 0.91427 0.95463 0.98566 0.99349 0.99557
                           PC8    PC9    PC10    PC11    PC12    PC13
Standard deviation     0.16377 0.1382 0.10580 0.09487 0.09187 0.06475
Proportion of Variance 0.00141 0.0010 0.00059 0.00047 0.00044 0.00022
Cumulative Proportion  0.99698 0.9980 0.99858 0.99905 0.99949 0.99971
                          PC14    PC15    PC16    PC17    PC18    PC19
Standard deviation     0.04986 0.03308 0.03192 0.02037 0.01726 0.01092
Proportion of Variance 0.00013 0.00006 0.00005 0.00002 0.00002 0.00001
Cumulative Proportion  0.99984 0.99990 0.99996 0.99998 0.99999 1.00000
PC1 PC2 PC3
chelsa_bioclims_NZ.1 -0.298 -0.090 -0.229
chelsa_bioclims_NZ.2 -0.288 -0.043 -0.320
chelsa_bioclims_NZ.3 -0.298 -0.118 -0.173
chelsa_bioclims_NZ.4 0.198 -0.312 -0.110
chelsa_bioclims_NZ.5 0.134 -0.357 -0.040
chelsa_bioclims_NZ.6 0.209 -0.281 -0.137
chelsa_bioclims_NZ.7 -0.167 -0.205 0.152
chelsa_bioclims_NZ.8 0.143 -0.352 -0.071
chelsa_bioclims_NZ.9 0.214 -0.276 -0.148
chelsa_bioclims_NZ.10 0.187 -0.284 -0.161
chelsa_bioclims_NZ.11 0.164 -0.334 -0.085
chelsa_bioclims_NZ.12 0.250 0.211 -0.238
chelsa_bioclims_NZ.13 0.230 0.192 -0.354
chelsa_bioclims_NZ.14 0.266 0.202 -0.053
chelsa_bioclims_NZ.15 -0.103 0.170 -0.654
chelsa_bioclims_NZ.16 -0.295 -0.154 -0.044
chelsa_bioclims_NZ.17 0.257 0.216 -0.192
chelsa_bioclims_NZ.18 -0.297 -0.125 -0.157
chelsa_bioclims_NZ.19 -0.211 -0.027 -0.154

Now I’m going to to environmental niche factor analysis between sexual and asexual populations within the species.

no non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Infno non-missing arguments to min; returning Infno non-missing arguments to max; returning -Inf

A couple different ways to visualize the environmental variation. 1) Scatterplot visualizations of marginality vs axis 1 of the specialization with the labels removed (they make things indiscernable). Red = occupied e-space. Gray = Background e-space. 2) ENFA histogram visualizations of marginality and specialization axes. 3) PCA of total e-space with colors corresponding to sexual vs. asexual populations.

binding character and factor vector, coercing into character vector

Clitarchus

Ignoring unknown aesthetics: text

Assuming "longitude" and "latitude" are longitude and latitude, respectively

Importance of components:
                          PC1    PC2     PC3     PC4    PC5     PC6     PC7
Standard deviation     3.1671 2.2063 1.37300 1.10390 0.7268 0.47246 0.36559
Proportion of Variance 0.5279 0.2562 0.09922 0.06414 0.0278 0.01175 0.00703
Cumulative Proportion  0.5279 0.7841 0.88333 0.94747 0.9753 0.98702 0.99405
                           PC8     PC9    PC10    PC11    PC12    PC13
Standard deviation     0.22448 0.15341 0.12224 0.09218 0.07237 0.06626
Proportion of Variance 0.00265 0.00124 0.00079 0.00045 0.00028 0.00023
Cumulative Proportion  0.99670 0.99794 0.99873 0.99918 0.99945 0.99968
                          PC14    PC15    PC16    PC17    PC18    PC19
Standard deviation     0.04930 0.04095 0.03351 0.01839 0.01746 0.01160
Proportion of Variance 0.00013 0.00009 0.00006 0.00002 0.00002 0.00001
Cumulative Proportion  0.99981 0.99990 0.99996 0.99998 0.99999 1.00000
PC1 PC2 PC3
chelsa_bioclims_NZ.1 -0.277 -0.151 0.244
chelsa_bioclims_NZ.2 -0.267 -0.106 0.338
chelsa_bioclims_NZ.3 -0.281 -0.172 0.173
chelsa_bioclims_NZ.4 -0.224 0.311 -0.091
chelsa_bioclims_NZ.5 -0.245 0.256 -0.157
chelsa_bioclims_NZ.6 -0.215 0.312 -0.002
chelsa_bioclims_NZ.7 -0.133 -0.109 -0.294
chelsa_bioclims_NZ.8 -0.245 0.260 -0.147
chelsa_bioclims_NZ.9 -0.213 0.316 -0.013
chelsa_bioclims_NZ.10 -0.216 0.294 -0.001
chelsa_bioclims_NZ.11 -0.233 0.274 -0.139
chelsa_bioclims_NZ.12 0.234 0.245 0.241
chelsa_bioclims_NZ.13 0.231 0.232 0.203
chelsa_bioclims_NZ.14 0.205 0.262 0.271
chelsa_bioclims_NZ.15 -0.182 0.018 0.577
chelsa_bioclims_NZ.16 -0.280 -0.203 0.071
chelsa_bioclims_NZ.17 0.228 0.259 0.266
chelsa_bioclims_NZ.18 -0.192 -0.204 0.060
chelsa_bioclims_NZ.19 -0.204 -0.043 0.227

Now I’m going to to environmental niche factor analysis between sexual and asexual populations within the species.

A couple different ways to visualize the environmental variation. 1) Scatterplot visualizations of marginality vs axis 1 of the specialization with the labels removed (they make things indiscernable). Red = occupied e-space. Gray = Background e-space. 2) ENFA histogram visualizations of marginality and specialization axes. 3) PCA of total e-space with colors corresponding to sexual vs. asexual populations.

binding character and factor vector, coercing into character vector

Micrarchus

Ignoring unknown aesthetics: text

Assuming "longitude" and "latitude" are longitude and latitude, respectively

Importance of components:
                          PC1    PC2     PC3     PC4     PC5    PC6     PC7
Standard deviation     3.4431 2.0743 1.31392 0.94676 0.29817 0.2263 0.20567
Proportion of Variance 0.6239 0.2265 0.09086 0.04718 0.00468 0.0027 0.00223
Cumulative Proportion  0.6239 0.8504 0.94126 0.98843 0.99311 0.9958 0.99803
                           PC8     PC9    PC10    PC11    PC12    PC13
Standard deviation     0.13292 0.09179 0.08909 0.03357 0.02983 0.02512
Proportion of Variance 0.00093 0.00044 0.00042 0.00006 0.00005 0.00003
Cumulative Proportion  0.99896 0.99941 0.99983 0.99988 0.99993 0.99996
                          PC14    PC15    PC16     PC17     PC18     PC19
Standard deviation     0.01449 0.01179 0.01068 0.009585 0.008206 0.007186
Proportion of Variance 0.00001 0.00001 0.00001 0.000000 0.000000 0.000000
Cumulative Proportion  0.99998 0.99998 0.99999 0.999990 1.000000 1.000000
PC1 PC2 PC3
chelsa_bioclims_NZ.1 0.268 0.116 -0.222
chelsa_bioclims_NZ.2 0.266 0.086 -0.270
chelsa_bioclims_NZ.3 0.268 0.143 -0.178
chelsa_bioclims_NZ.4 -0.242 0.257 -0.101
chelsa_bioclims_NZ.5 -0.237 0.254 -0.107
chelsa_bioclims_NZ.6 -0.239 0.251 -0.153
chelsa_bioclims_NZ.7 0.145 -0.116 -0.015
chelsa_bioclims_NZ.8 -0.237 0.254 -0.118
chelsa_bioclims_NZ.9 -0.239 0.253 -0.144
chelsa_bioclims_NZ.10 -0.240 0.250 -0.147
chelsa_bioclims_NZ.11 -0.229 0.252 -0.102
chelsa_bioclims_NZ.12 -0.167 -0.323 -0.354
chelsa_bioclims_NZ.13 -0.140 -0.310 -0.429
chelsa_bioclims_NZ.14 -0.195 -0.325 -0.202
chelsa_bioclims_NZ.15 0.247 0.004 -0.397
chelsa_bioclims_NZ.16 0.268 0.170 -0.110
chelsa_bioclims_NZ.17 -0.190 -0.311 -0.294
chelsa_bioclims_NZ.18 0.210 0.226 -0.306
chelsa_bioclims_NZ.19 0.267 0.119 -0.185

Niveaphasma

Ignoring unknown aesthetics: text

Assuming "longitude" and "latitude" are longitude and latitude, respectively

Importance of components:
                          PC1    PC2    PC3     PC4     PC5     PC6     PC7
Standard deviation     2.9922 2.4493 1.5457 0.94013 0.73205 0.39659 0.24024
Proportion of Variance 0.4712 0.3157 0.1258 0.04652 0.02821 0.00828 0.00304
Cumulative Proportion  0.4712 0.7870 0.9127 0.95923 0.98743 0.99571 0.99875
                           PC8     PC9    PC10    PC11    PC12    PC13
Standard deviation     0.11345 0.06508 0.04982 0.04382 0.02749 0.02222
Proportion of Variance 0.00068 0.00022 0.00013 0.00010 0.00004 0.00003
Cumulative Proportion  0.99943 0.99965 0.99978 0.99988 0.99992 0.99995
                          PC14    PC15    PC16    PC17     PC18     PC19
Standard deviation     0.01856 0.01631 0.01216 0.01109 0.008331 0.006935
Proportion of Variance 0.00002 0.00001 0.00001 0.00001 0.000000 0.000000
Cumulative Proportion  0.99997 0.99998 0.99999 0.99999 1.000000 1.000000
PC1 PC2 PC3
chelsa_bioclims_NZ.1 0.091 0.374 0.184
chelsa_bioclims_NZ.2 -0.002 0.341 0.347
chelsa_bioclims_NZ.3 0.156 0.358 0.053
chelsa_bioclims_NZ.4 0.297 -0.154 0.159
chelsa_bioclims_NZ.5 0.294 -0.151 0.172
chelsa_bioclims_NZ.6 0.297 -0.158 0.135
chelsa_bioclims_NZ.7 -0.196 0.021 0.110
chelsa_bioclims_NZ.8 0.296 -0.143 0.177
chelsa_bioclims_NZ.9 0.298 -0.158 0.146
chelsa_bioclims_NZ.10 0.300 -0.143 0.132
chelsa_bioclims_NZ.11 0.313 -0.119 0.116
chelsa_bioclims_NZ.12 -0.234 -0.233 0.274
chelsa_bioclims_NZ.13 -0.216 -0.203 0.338
chelsa_bioclims_NZ.14 -0.241 -0.238 0.233
chelsa_bioclims_NZ.15 -0.119 0.211 0.496
chelsa_bioclims_NZ.16 0.176 0.346 -0.012
chelsa_bioclims_NZ.17 -0.234 -0.243 0.252
chelsa_bioclims_NZ.18 -0.171 0.256 0.192
chelsa_bioclims_NZ.19 0.116 0.151 0.289

Now I’m going to to environmental niche factor analysis between sexual and asexual populations within the species.

A couple different ways to visualize the environmental variation. 1) Scatterplot visualizations of marginality vs axis 1 of the specialization with the labels removed (they make things indiscernable). Red = occupied e-space. Gray = Background e-space. 2) ENFA histogram visualizations of marginality and specialization axes. 3) PCA of total e-space with colors corresponding to sexual vs. asexual populations.

binding character and factor vector, coercing into character vector

Spinotectarchus

Ignoring unknown aesthetics: text

Assuming "longitude" and "latitude" are longitude and latitude, respectively

Importance of components:
                          PC1    PC2     PC3     PC4     PC5    PC6     PC7
Standard deviation     3.2696 2.2078 1.34284 0.86560 0.74380 0.4655 0.17853
Proportion of Variance 0.5626 0.2566 0.09491 0.03944 0.02912 0.0114 0.00168
Cumulative Proportion  0.5626 0.8192 0.91410 0.95354 0.98265 0.9941 0.99573
                           PC8     PC9    PC10    PC11    PC12    PC13
Standard deviation     0.16747 0.12847 0.11756 0.10182 0.07402 0.05291
Proportion of Variance 0.00148 0.00087 0.00073 0.00055 0.00029 0.00015
Cumulative Proportion  0.99721 0.99808 0.99881 0.99935 0.99964 0.99979
                          PC14    PC15    PC16    PC17    PC18    PC19
Standard deviation     0.04093 0.03100 0.02372 0.02118 0.01686 0.01123
Proportion of Variance 0.00009 0.00005 0.00003 0.00002 0.00001 0.00001
Cumulative Proportion  0.99987 0.99993 0.99995 0.99998 0.99999 1.00000
PC1 PC2 PC3
chelsa_bioclims_NZ.1 -0.279 -0.110 -0.223
chelsa_bioclims_NZ.2 -0.273 -0.057 -0.289
chelsa_bioclims_NZ.3 -0.277 -0.148 -0.178
chelsa_bioclims_NZ.4 0.243 -0.262 -0.126
chelsa_bioclims_NZ.5 0.199 -0.325 -0.112
chelsa_bioclims_NZ.6 0.246 -0.230 -0.070
chelsa_bioclims_NZ.7 -0.133 -0.273 -0.032
chelsa_bioclims_NZ.8 0.209 -0.314 -0.127
chelsa_bioclims_NZ.9 0.254 -0.217 -0.106
chelsa_bioclims_NZ.10 0.231 -0.236 -0.144
chelsa_bioclims_NZ.11 0.215 -0.303 -0.135
chelsa_bioclims_NZ.12 0.199 0.273 -0.319
chelsa_bioclims_NZ.13 0.174 0.242 -0.434
chelsa_bioclims_NZ.14 0.225 0.267 -0.030
chelsa_bioclims_NZ.15 -0.165 0.138 -0.579
chelsa_bioclims_NZ.16 -0.274 -0.193 -0.055
chelsa_bioclims_NZ.17 0.217 0.281 -0.234
chelsa_bioclims_NZ.18 -0.272 -0.164 -0.178
chelsa_bioclims_NZ.19 -0.206 -0.046 -0.140

Tectarchus

Ignoring unknown aesthetics: text

Assuming "longitude" and "latitude" are longitude and latitude, respectively

Importance of components:
                          PC1    PC2    PC3     PC4     PC5     PC6     PC7
Standard deviation     2.8210 2.5950 1.6213 0.97360 0.59328 0.41536 0.34340
Proportion of Variance 0.4188 0.3544 0.1383 0.04989 0.01853 0.00908 0.00621
Cumulative Proportion  0.4188 0.7733 0.9116 0.96150 0.98002 0.98910 0.99531
                           PC8     PC9    PC10    PC11    PC12    PC13
Standard deviation     0.23982 0.11480 0.08517 0.06494 0.04977 0.03772
Proportion of Variance 0.00303 0.00069 0.00038 0.00022 0.00013 0.00007
Cumulative Proportion  0.99833 0.99903 0.99941 0.99963 0.99976 0.99984
                          PC14    PC15    PC16    PC17    PC18    PC19
Standard deviation     0.03413 0.02872 0.02484 0.01571 0.01133 0.01044
Proportion of Variance 0.00006 0.00004 0.00003 0.00001 0.00001 0.00001
Cumulative Proportion  0.99990 0.99994 0.99997 0.99999 0.99999 1.00000
PC1 PC2 PC3
chelsa_bioclims_NZ.1 0.333 0.029 -0.197
chelsa_bioclims_NZ.2 0.310 0.019 -0.288
chelsa_bioclims_NZ.3 0.345 0.030 -0.114
chelsa_bioclims_NZ.4 0.048 -0.380 0.021
chelsa_bioclims_NZ.5 0.070 -0.367 0.089
chelsa_bioclims_NZ.6 0.030 -0.379 -0.011
chelsa_bioclims_NZ.7 0.102 0.106 0.275
chelsa_bioclims_NZ.8 0.071 -0.369 0.078
chelsa_bioclims_NZ.9 0.027 -0.379 -0.010
chelsa_bioclims_NZ.10 0.018 -0.379 -0.015
chelsa_bioclims_NZ.11 0.082 -0.352 0.081
chelsa_bioclims_NZ.12 -0.279 -0.060 -0.352
chelsa_bioclims_NZ.13 -0.252 -0.058 -0.362
chelsa_bioclims_NZ.14 -0.300 -0.045 -0.285
chelsa_bioclims_NZ.15 0.215 -0.011 -0.481
chelsa_bioclims_NZ.16 0.351 0.042 -0.021
chelsa_bioclims_NZ.17 -0.285 -0.062 -0.343
chelsa_bioclims_NZ.18 0.273 0.008 -0.209
chelsa_bioclims_NZ.19 0.293 0.046 -0.197

Now I’m going to to environmental niche factor analysis between sexual and asexual populations within the species.

This is for Tectarchus ovobessus.

A couple different ways to visualize the environmental variation. 1) Scatterplot visualizations of marginality vs axis 1 of the specialization with the labels removed (they make things indiscernable). Red = occupied e-space. Gray = Background e-space. 2) ENFA histogram visualizations of marginality and specialization axes. 3) PCA of total e-space with colors corresponding to sexual vs. asexual populations.

binding character and factor vector, coercing into character vector

This is an enfa for Tectarchus huttoni.

A couple different ways to visualize the environmental variation. 1) Scatterplot visualizations of marginality vs axis 1 of the specialization with the labels removed (they make things indiscernable). Red = occupied e-space. Gray = Background e-space. 2) ENFA histogram visualizations of marginality and specialization axes. 3) PCA of total e-space with colors corresponding to sexual vs. asexual populations.

binding character and factor vector, coercing into character vector

Tepakiphasma

Nothing. Only one locality.

---
title: "Stick Insect Climate PCA"
output: 
  html_notebook:
    theme: flatly
    highlight: tango
---

Read in the packages. The working directory is wherever the R Notebook is located. 

```{r include = FALSE}
packages <- c("raster", "data.table", "sf", "tidyverse", "RStoolbox", "leaflet", "plotly", "gdata", "BSDA", "ade4", "readxl", "janitor", "rnaturalearth", "adehabitatHS") #RStoolbox has some dependencies like openMP that can be difficult to compile on a Mac (needed for the dependent package "caret"). If you have High Sierra OS or newer, search for instructions specific to your OS- it's a lot easier than older OS's.
lapply(packages, require, character.only = TRUE)
source("R/plot_leaflet_function.R") #source locality plotting function
source("R/plot_climate_pca_function.R") #source pca plotting function
source("R/species_pca_function.R") #source function that computes climate pca per species
source("R/min_convex_poly.R") #source function that creates a minimum convex polygon around points
source("R/enfa_calc_function.R")
source("R/marginality_lollipop_plot.R")
source("R/presence_absence_raster_function.R")
source("R/crop_background_env_function.R")
source("R/enfa_hex_plot.R")
source("R/total_climate_pca_plot.R")
```


Read in the spreadsheet and take a look at the data.

```{r}
###read in spreadsheet
loc <- read_xlsx("Original-spreadsheets/all species New_6-14-19.xlsx") %>% 
  janitor::clean_names() %>% 
  mutate(reproductive_mode = as.factor(reproductive_mode)) 

#get the number of individuals, and the sexuality counts per species
count_repro_mode <- loc %>% 
  group_by(genus, species, reproductive_mode) %>% 
  dplyr::count() %>% 
  mutate(genus_species = str_c(genus, species, sep = "_"),
         genus_species = str_replace_all(genus_species, " ", "_"),
         genus_species = str_replace_all(genus_species, "\\.", "")) %>% 
  ungroup() %>% 
  mutate(genus_species = fct_reorder(genus_species, n, sum)) %>% 
  ggplot(aes(x = genus_species, y = n, fill = reproductive_mode)) +
  geom_col() +
  coord_flip() + 
  theme_minimal()

count_repro_mode
```

##Map
Plot a leaflet map of the localities. The leaflet map is interactive. You can click on the localities and a flag with some metadata will pop up! 

```{r}
#make locality shape file and assign WGS coord system
coord_points <- st_as_sf(loc, coords = c("longitude", "latitude"), 
                         crs = 4326, agr = "constant")

#use sourced plot_locs_leaflet script to plot localities
all_plot <- plot_locs_leaflet(loc, "reproductive_mode")

all_plot
#in case I want to save the map somewhere
#mapview::mapshot(all_plot, url = paste0(getwd(), "/plots/repro_mode_plots/all_species_map.html"), file = paste0(getwd(), "/plots/repro_mode_plots/all_species_map.pdf"))
```

## PCA-Genera {.tabset}

### Climate Data
Obtain the bioclim layers for analysis. I'm using all 19 for this preliminary exploration. I plotted the first bioclim just to make sure nothing seems wonky. I'm using CHELSA data downloaded from their website. Since the files are huge, I only unzip them one at a time, crop them, and write them to GeoTiff files that I can then load in as a rasterstack.
```{r}
##get chelsa data
#chelsa_folder <- "/Users/connorfrench/Dropbox/Old_Mac/climate-data/chelsa_30s_bio"
#zip_files <- list.files(chelsa_folder, full.names = TRUE)

#using the Unarchiver commandline tools for Mac to unzip the 7zip chelsa layers. Regular unzip() does not work with 7z zipped files
#for (file in zip_files) {
  #set temp directory
#  tempd <- tempdir()
#  system(paste("unar", file, "-o", tempd))
#  r <- raster(list.files(tempd, pattern = "*.tif", full.names = TRUE)) %>%
#    crop(extent(166, 179, -48, -34))
#  writeRaster(r, filename = paste0("~/Desktop/", list.files(tempd, pattern = "*.tif")), format = "GTiff")
#  unlink(tempd, recursive = TRUE)
#}

clim_files <- "/Users/connorfrench/Dropbox/Old_Mac/climate-data/chelsa_30sec_NewZealand/chelsa_bioclims_NZ.tif"
w <- stack(clim_files)


```


### PCA by locality
This is a PCA of the climate data extracted for each locality, rather than a PCA of the total climate space.

Run the pca and check out variable loadings and proportion of variance explained by components.

```{r}
#extract data from worldclim for each locality. Making this into a data frame with columns labeled so the row labeling lines up after I remove the NAs.
#extract data from worldclim for each locality.
coords <- data.frame(latitude = loc$longitude, longitude = loc$latitude)

loc.clim <- dplyr::bind_cols(loc, raster::extract(w, coords, method = "simple", df = TRUE)) %>% 
  drop_na(chelsa_bioclims_NZ.1) %>% 
  dplyr::select(-ID)

#make a matrix of only bioclim values
clim.mat <- loc.clim[,grep("bio", names(loc.clim))] %>% as.matrix()

#run pca on climate variables
clim.pca <- prcomp(clim.mat, scale = TRUE)
summary.pca <- summary(clim.pca) #check out the components

#plot tables
summary.pca
knitr::kable(round(clim.pca$rotation[,1:3],3)) #Table of loading scores for the first 3 PCs.
```

Two plots: One plot of the PCA colored according to genus, with convex hulls surrounding the genera. It looks like this reflects a latitudinal gradient in temperature! You can interact with the PCA plot by clicking on points to view associated metadata. You can isolate the genus you want to view by double clicking the genus in the legend! You can also remove a genus by clicking on it once. There's some other functionality you can explore in the toolbar at the top of the plot. The second plot is a PCA colored according to reproductive mode. It looks like asexual populations occupy slightly larger niche space, but both reproductive modes have a similar niche center.
```{r}
#add pca results to loc.clim data frame
loc.clim <- data.frame(loc.clim, clim.pca$x)

#use sourced plot_clim_pca function to plot the pca results. args are the data set with species names and PC axis values and the pca summary
all_pca <- plot_clim_pca(loc.clim, summary.pca, factor = "genus")
all_pca

#use sourced plot_clim_pca function to plot the pca results. args are the data set with species names and PC axis values and the pca summary
repro_pca <- plot_clim_pca(loc.clim, summary.pca, factor = "reproductive_mode")
repro_pca

#save the plot colored by genus
#htmlwidgets::saveWidget(all_pca, paste0(getwd(), "/plots/repro_mode_plots/all_species_pca_genus.html"), selfcontained = TRUE)

#save the plot colored by reproductive mode
#htmlwidgets::saveWidget(repro_pca, paste0(getwd(), "/plots/repro_mode_plots/all_species_pca_repro.html"), selfcontained = TRUE)



```







## PCA-Species {.tabset}
These are PCAs of environmental space for species within genera. Each climate PCA is of localities for a single genus, colored by species. I'm doing this even for genera with one species, so it's easy to see if certain localities group together. 

### Acanthoxyla
```{r}
#source function to conduct a PCA on individual species
summary.list.acan <- species_pca_fun(loc.clim, "acanthoxyla")
#plot
acan_plot <- plot_clim_pca(summary.list.acan$loc.clim, summary.list.acan$summary.pca, "reproductive_mode")

acan_plot

#save pca plot
#htmlwidgets::saveWidget(acan_plot, paste0(getwd(), "/plots/repro_mode_plots/acanthoxyla_pca.html"), selfcontained = TRUE)

#filter localities for the focal genus
acan_loc <- loc %>% 
  filter(genus == "acanthoxyla")
  
#use sourced plot_locs_leaflet script to plot localities
acan_map <- plot_locs_leaflet(acan_loc, "reproductive_mode")

acan_map

#in case I want to save the map somewhere
#mapview::mapshot(acan_map, url = paste0(getwd(), "/plots/repro_mode_plots/acan_map.html"), file = paste0(getwd(), "/plots/repro_mode_plots/acan_map.pdf"))
```


```{r}
summary.list.acan$summary.pca
loadings.acan <- summary.list.acan$summary.pca$rotation
knitr::kable(round(loadings.acan[,1:3],3)) #Table of loading scores for the first 3 PCs. 
```


### Argosarchus
```{r}
#conduct pca
summary.list.argo <- species_pca_fun(loc.clim, "argosarchus")
#plot
argo_plot <- plot_clim_pca(summary.list.argo$loc.clim, summary.list.argo$summary.pca, factor = "reproductive_mode")
argo_plot

#if selfcontained = TRUE, you can remove the folder that gets added alongside the plot. It's an annoying bug that hasn't been fixed yet.
#htmlwidgets::saveWidget(argo_plot, paste0(getwd(), "/plots/repro_mode_plots/argosarchus_pca.html"), selfcontained = TRUE)

#filter localities for the focal genus
argo_loc <- loc %>% 
  filter(genus == "argosarchus")
  
#use sourced plot_locs_leaflet script to plot localities
argo_map <- plot_locs_leaflet(argo_loc, "reproductive_mode")

argo_map

#in case I want to save the map somewhere
#mapview::mapshot(argo_map, url = paste0(getwd(), "/plots/repro_mode_plots/argo_map.html"), file = paste0(getwd(), "/plots/repro_mode_plots/argo_map.pdf"))


```

```{r}
summary.list.argo$summary.pca
loadings.argo <- summary.list.argo$summary.pca$rotation
knitr::kable(round(loadings.argo[,1:3],3)) #Table of loading scores for the first 3 PCs. 
```

Now I'm going to to environmental niche factor analysis between sexual and asexual populations within the species.
```{r}

#get background env't for the species
ahor_bg_env <- bg_env_crop(argo_loc, 
                           species = "horridus",
                           environment = w, 
                           buffer = 0.5)

#enfa for the sexual species
ahor_sexual_enfa <- enfa_calc_fun(locs = argo_loc, 
                                  species = "horridus", 
                                  reproductive_mode = "sexual", 
                                  mask_raster = ahor_bg_env)

#enfa for the asexual species
ahor_asexual_enfa <- enfa_calc_fun(locs = argo_loc, 
                                   species = "horridus", 
                                   reproductive_mode = "asexual", 
                                   mask_raster = ahor_bg_env)


#plot the marginality scores
marginality_lollipop(sex_marg = ahor_sexual_enfa$m, 
                    asex_marg = ahor_asexual_enfa$m,
                    full_species_name = "Argosarchus horridus")



```

A couple different ways to visualize the environmental variation. 1) Scatterplot visualizations of marginality vs axis 1 of the specialization with the labels removed (they make things indiscernable). Red = occupied e-space. Gray = Background e-space. 2) ENFA histogram visualizations of marginality and specialization axes. 3) PCA of total e-space with colors corresponding to sexual vs. asexual populations. 
```{r}
### 1) ENFA scatterplot
#access the relevant values for plotting
ahor_asexual_df <- ahor_asexual_enfa$li %>% 
  as_tibble() %>% 
  bind_cols(pr = ahor_asexual_enfa$pr)


ahor_sexual_df <- ahor_sexual_enfa$li %>% 
  as_tibble() %>% 
  bind_cols(pr = ahor_sexual_enfa$pr)


#asexual
enfa_hex_plot(ahor_asexual_df, marg = Mar, spec = Spe1, repro_mode = "Asexual")


#sexual
enfa_hex_plot(ahor_sexual_df, marg = Mar, spec = Spe1, repro_mode = "Sexual")


### 2) ENFA histogram
#asexual
hist(ahor_asexual_enfa)
title(main = "Asexual", adj = 0.7, line = -12)

#sexual
hist(ahor_sexual_enfa)
title(main = "Sexual", adj = 0.7, line = -12)

### 3) PCA of total e-space
total_climate_pca_plot(bg_env = ahor_bg_env, locs = argo_loc, genus = "Argosarchus", species = "horridus")

```


### Asteliaphasma
```{r}
#pca
summary.list.aste <- species_pca_fun(loc.clim, "asteliaphasma")
#plot
aste_plot <- plot_clim_pca(summary.list.aste$loc.clim, summary.list.aste$summary.pca, factor = "reproductive_mode")
aste_plot

#if selfcontained = TRUE, you can remove the folder that gets added alongside the plot. It's an annoying bug that hasn't been fixed yet.
#htmlwidgets::saveWidget(aste_plot, paste0(getwd(), "/plots/repro_mode_plots/asteliaphasma_pca.html"), selfcontained = TRUE)

#filter localities for the focal genus
aste_loc <- loc %>% 
  filter(genus == "asteliaphasma")
  
#use sourced plot_locs_leaflet script to plot localities
aste_map <- plot_locs_leaflet(aste_loc, "reproductive_mode")

aste_map

#in case I want to save the map somewhere
#mapview::mapshot(aste_map, url = paste0(getwd(), "/plots/repro_mode_plots/aste_map.html"), file = paste0(getwd(), "/plots/repro_mode_plots/aste_map.pdf"))

```



```{r}
summary.list.aste$summary.pca
loadings.aste <- summary.list.aste$summary.pca$rotation
knitr::kable(round(loadings.aste[,1:3],3)) #Table of loading scores for the first 3 PCs. 
```



Now I'm going to to environmental niche factor analysis between sexual and asexual populations within the species.
```{r}
#get background env't for the species
ajuc_bg_env <- bg_env_crop(aste_loc, 
                           species = "jucundum",
                           environment = w, 
                           buffer = 0.5)

#enfa for the sexual species
ajuc_sexual_enfa <- enfa_calc_fun(locs = aste_loc, 
                                  species = "jucundum", 
                                  reproductive_mode = "sexual", 
                                  mask_raster = ajuc_bg_env)

#enfa for the asexual species
ajuc_asexual_enfa <- enfa_calc_fun(locs = aste_loc, 
                                   species = "jucundum", 
                                   reproductive_mode = "asexual", 
                                   mask_raster = ajuc_bg_env)


#plot the marginality scores
marginality_lollipop(sex_marg = ajuc_sexual_enfa$m, 
                    asex_marg = ajuc_asexual_enfa$m,
                    full_species_name = "Asteliaphasma jucundum")

```

A couple different ways to visualize the environmental variation. 1) Scatterplot visualizations of marginality vs axis 1 of the specialization with the labels removed (they make things indiscernable). Red = occupied e-space. Gray = Background e-space. 2) ENFA histogram visualizations of marginality and specialization axes. 3) PCA of total e-space with colors corresponding to sexual vs. asexual populations. 
```{r}
### 1) ENFA scatterplot
#access the relevant values for plotting
ajuc_asexual_df <- ajuc_asexual_enfa$li %>% 
  as_tibble() %>% 
  bind_cols(pr = ajuc_asexual_enfa$pr)


ajuc_sexual_df <- ajuc_sexual_enfa$li %>% 
  as_tibble() %>% 
  bind_cols(pr = ajuc_sexual_enfa$pr)


#asexual
enfa_hex_plot(ajuc_asexual_df, marg = Mar, spec = Spe1, repro_mode = "Asexual")


#sexual
enfa_hex_plot(ajuc_sexual_df, marg = Mar, spec = Spe1, repro_mode = "Sexual")


### 2) ENFA histogram
#asexual
hist(ajuc_asexual_enfa)
title(main = "Asexual", adj = 0.7, line = -12)

#sexual
hist(ajuc_sexual_enfa)
title(main = "Sexual", adj = 0.7, line = -12)

### 3) PCA of total e-space
total_climate_pca_plot(bg_env = ajuc_bg_env, locs = aste_loc, genus = "Asteliophasma", species = "jucundum")

```



### Clitarchus

```{r}
summary.list.clita <- species_pca_fun(loc.clim, "clitarchus")
clita_plot <- plot_clim_pca(summary.list.clita$loc.clim, summary.list.clita$summary.pca, factor = "reproductive_mode")
clita_plot

#if selfcontained = TRUE, you can remove the folder that gets added alongside the plot. It's an annoying bug that hasn't been fixed yet.
#htmlwidgets::saveWidget(clita_plot, paste0(getwd(), "/plots/repro_mode_plots/clitarchus_pca.html"), selfcontained = TRUE)

#filter localities for the focal genus
clita_loc <- loc %>% 
  filter(genus == "clitarchus")
  
#use sourced plot_locs_leaflet script to plot localities
clita_map <- plot_locs_leaflet(clita_loc, "reproductive_mode")

clita_map

#in case I want to save the map somewhere
#mapview::mapshot(clita_map, url = paste0(getwd(), "/plots/repro_mode_plots/clita_map.html"), file = paste0(getwd(), "/plots/repro_mode_plots/clita_map.pdf"))

```


```{r}
summary.list.clita$summary.pca
loadings.clita <- summary.list.clita$summary.pca$rotation
knitr::kable(round(loadings.clita[,1:3],3)) #Table of loading scores for the first 3 PCs. 
```


Now I'm going to to environmental niche factor analysis between sexual and asexual populations within the species.
```{r}
#get background env't for the species
choo_bg_env <- bg_env_crop(clita_loc, 
                           species = "hookeri",
                           environment = w, 
                           buffer = 0.5)

#enfa for the sexual species
choo_sexual_enfa <- enfa_calc_fun(locs = clita_loc, 
                                  species = "hookeri", 
                                  reproductive_mode = "sexual", 
                                  mask_raster = choo_bg_env)

#enfa for the asexual species
choo_asexual_enfa <- enfa_calc_fun(locs = clita_loc, 
                                   species = "hookeri", 
                                   reproductive_mode = "asexual", 
                                   mask_raster = choo_bg_env)


#plot the marginality scores
marginality_lollipop(sex_marg = choo_sexual_enfa$m, 
                    asex_marg = choo_asexual_enfa$m,
                    full_species_name = "Clitarchus hookeri")

```

A couple different ways to visualize the environmental variation. 1) Scatterplot visualizations of marginality vs axis 1 of the specialization with the labels removed (they make things indiscernable). Red = occupied e-space. Gray = Background e-space. 2) ENFA histogram visualizations of marginality and specialization axes. 3) PCA of total e-space with colors corresponding to sexual vs. asexual populations. 
```{r}
### 1) ENFA scatterplot
#access the relevant values for plotting
choo_asexual_df <- choo_asexual_enfa$li %>% 
  as_tibble() %>% 
  bind_cols(pr = choo_asexual_enfa$pr)


choo_sexual_df <- choo_sexual_enfa$li %>% 
  as_tibble() %>% 
  bind_cols(pr = choo_sexual_enfa$pr)


#asexual
enfa_hex_plot(choo_asexual_df, marg = Mar, spec = Spe1, repro_mode = "Asexual")


#sexual
enfa_hex_plot(choo_sexual_df, marg = Mar, spec = Spe1, repro_mode = "Sexual")


### 2) ENFA histogram
#asexual
hist(choo_asexual_enfa)
title(main = "Asexual", adj = 0.7, line = -12)

#sexual
hist(choo_sexual_enfa)
title(main = "Sexual", adj = 0.7, line = -12)

### 3) PCA of total e-space
total_climate_pca_plot(bg_env = choo_bg_env, locs = aste_loc, genus = "Clitarchus", species = "hookeri")

```

### Micrarchus
```{r}
summary.list.micra <- species_pca_fun(loc.clim, "micrarchus")
micra_plot <- plot_clim_pca(summary.list.micra$loc.clim, summary.list.micra$summary.pca, factor = "reproductive_mode")
micra_plot

#if selfcontained = TRUE, you can remove the folder that gets added alongside the plot. It's an annoying bug that hasn't been fixed yet.
#htmlwidgets::saveWidget(micra_plot, paste0(getwd(), "/plots/repro_mode_plots/micrarchus_pca.html"), selfcontained = TRUE)

#filter localities for the focal genus
micra_loc <- loc %>% 
  filter(genus == "micrarchus")
  
#use sourced plot_locs_leaflet script to plot localities
micra_map <- plot_locs_leaflet(micra_loc, "reproductive_mode")

micra_map

#in case I want to save the map somewhere
#mapview::mapshot(micra_map, url = paste0(getwd(), "/plots/repro_mode_plots/micra_map.html"), file = paste0(getwd(), "/plots/repro_mode_plots/micra_map.pdf"))
```


```{r}
summary.list.micra$summary.pca
loadings.micra <- summary.list.micra$summary.pca$rotation
knitr::kable(round(loadings.micra[,1:3],3)) #Table of loading scores for the first 3 PCs. 
```

### Niveaphasma

```{r}
summary.list.nive <- species_pca_fun(loc.clim, "niveaphasma")
nive_plot <- plot_clim_pca(summary.list.nive$loc.clim, summary.list.nive$summary.pca, factor = "reproductive_mode")

nive_plot

#if selfcontained = TRUE, you can remove the folder that gets added alongside the plot. It's an annoying bug that hasn't been fixed yet.
#htmlwidgets::saveWidget(nive_plot, paste0(getwd(), "/plots/repro_mode_plots/niveaphasma_pca.html"), selfcontained = TRUE)

#filter localities for the focal genus
nive_loc <- loc %>% 
  filter(genus == "niveaphasma")
  
#use sourced plot_locs_leaflet script to plot localities
nive_map <- plot_locs_leaflet(nive_loc, "reproductive_mode")

nive_map

#in case I want to save the map somewhere
#mapview::mapshot(nive_map, url = paste0(getwd(), "/plots/repro_mode_plots/nive_map.html"), file = paste0(getwd(), "/plots/repro_mode_plots/nive_map.pdf"))

```

```{r}
summary.list.nive$summary.pca
loadings.nive <- summary.list.nive$summary.pca$rotation
knitr::kable(round(loadings.nive[,1:3],3)) #Table of loading scores for the first 3 PCs. 
```


Now I'm going to to environmental niche factor analysis between sexual and asexual populations within the species.
```{r}
#get background env't for the species
nive_bg_env <- bg_env_crop(nive_loc, 
                           species = "annulata",
                           environment = w, 
                           buffer = 0.5)

#enfa for the sexual species
nive_sexual_enfa <- enfa_calc_fun(locs = nive_loc, 
                                  species = "annulata", 
                                  reproductive_mode = "sexual", 
                                  mask_raster = nive_bg_env)

#enfa for the asexual species
nive_asexual_enfa <- enfa_calc_fun(locs = nive_loc, 
                                   species = "annulata", 
                                   reproductive_mode = "asexual", 
                                   mask_raster = nive_bg_env)


#plot the marginality scores
marginality_lollipop(sex_marg = nive_sexual_enfa$m, 
                    asex_marg = nive_asexual_enfa$m,
                    full_species_name = "Niveaphasma annulata")

```


A couple different ways to visualize the environmental variation. 1) Scatterplot visualizations of marginality vs axis 1 of the specialization with the labels removed (they make things indiscernable). Red = occupied e-space. Gray = Background e-space. 2) ENFA histogram visualizations of marginality and specialization axes. 3) PCA of total e-space with colors corresponding to sexual vs. asexual populations. 
```{r}
### 1) ENFA scatterplot
#access the relevant values for plotting
nive_asexual_df <- nive_asexual_enfa$li %>% 
  as_tibble() %>% 
  bind_cols(pr = nive_asexual_enfa$pr)


nive_sexual_df <- nive_sexual_enfa$li %>% 
  as_tibble() %>% 
  bind_cols(pr = nive_sexual_enfa$pr)


#asexual
enfa_hex_plot(nive_asexual_df, marg = Mar, spec = Spe1, repro_mode = "Asexual")


#sexual
enfa_hex_plot(nive_sexual_df, marg = Mar, spec = Spe1, repro_mode = "Sexual")


### 2) ENFA histogram
#asexual
hist(nive_asexual_enfa)
title(main = "Asexual", adj = 0.7, line = -12)

#sexual
hist(nive_sexual_enfa)
title(main = "Sexual", adj = 0.7, line = -12)

### 3) PCA of total e-space
total_climate_pca_plot(bg_env = nive_bg_env, locs = nive_loc, genus = "Niveaphasma", species = "annulata")

```

### Spinotectarchus

```{r}
summary.list.spin <- species_pca_fun(loc.clim, "spinotectarchus")
spin_plot <- plot_clim_pca(summary.list.spin$loc.clim, summary.list.spin$summary.pca, factor = "reproductive_mode")
spin_plot

#if selfcontained = TRUE, you can remove the folder that gets added alongside the plot. It's an annoying bug that hasn't been fixed yet.
#htmlwidgets::saveWidget(spin_plot, paste0(getwd(), "/plots/repro_mode_plots/spinotectarchus_pca.html"), selfcontained = TRUE)

#filter localities for the focal genus
spin_loc <- loc %>% 
  filter(genus == "spinotectarchus")
  
#use sourced plot_locs_leaflet script to plot localities
spin_map <- plot_locs_leaflet(spin_loc, "reproductive_mode")

spin_map

#in case I want to save the map somewhere
#mapview::mapshot(spin_map, url = paste0(getwd(), "/plots/repro_mode_plots/spin_map.html"), file = paste0(getwd(), "/plots/repro_mode_plots/spin_map.pdf"))
```


```{r}
summary.list.spin$summary.pca
loadings.spin <- summary.list.spin$summary.pca$rotation
knitr::kable(round(loadings.spin[,1:3],3)) #Table of loading scores for the first 3 PCs. 
```


### Tectarchus
```{r}
summary.list.tect <- species_pca_fun(loc.clim, "tectarchus")
tect_plot <- plot_clim_pca(summary.list.tect$loc.clim, summary.list.tect$summary.pca, factor = "reproductive_mode")
tect_plot

#if selfcontained = TRUE, you can remove the folder that gets added alongside the plot. It's an annoying bug that hasn't been fixed yet.
#htmlwidgets::saveWidget(tect_plot, paste0(getwd(), "/plots/repro_mode_plots/tectarchus_pca.html"), selfcontained = TRUE)

#filter localities for the focal genus
tect_loc <- loc %>% 
  filter(genus == "tectarchus")
  
#use sourced plot_locs_leaflet script to plot localities
tect_map <- plot_locs_leaflet(tect_loc, "reproductive_mode")

tect_map

#in case I want to save the map somewhere
#mapview::mapshot(tect_map, url = paste0(getwd(), "/plots/repro_mode_plots/tect_map.html"), file = paste0(getwd(), "/plots/repro_mode_plots/tect_map.pdf"))
```


```{r}
summary.list.tect$summary.pca
loadings.tect <- summary.list.tect$summary.pca$rotation
knitr::kable(round(loadings.tect[,1:3],3)) #Table of loading scores for the first 3 PCs. 
```

Now I'm going to to environmental niche factor analysis between sexual and asexual populations within the species.

This is for Tectarchus ovobessus.
```{r}
#get background env't for the species
tect_ovo_bg_env <- bg_env_crop(tect_loc, 
                           species = "ovobessus",
                           environment = w, 
                           buffer = 0.5)

#enfa for the sexual species
tect_ovo_sexual_enfa <- enfa_calc_fun(locs = tect_loc, 
                                  species = "ovobessus", 
                                  reproductive_mode = "sexual", 
                                  mask_raster = tect_ovo_bg_env)

#enfa for the asexual species
tect_ovo_asexual_enfa <- enfa_calc_fun(locs = tect_loc, 
                                   species = "ovobessus", 
                                   reproductive_mode = "asexual", 
                                   mask_raster = tect_ovo_bg_env)


#plot the marginality scores
marginality_lollipop(sex_marg = tect_ovo_sexual_enfa$m, 
                    asex_marg = tect_ovo_asexual_enfa$m,
                    full_species_name = "Tectarchus ovobessus")

```


A couple different ways to visualize the environmental variation. 1) Scatterplot visualizations of marginality vs axis 1 of the specialization with the labels removed (they make things indiscernable). Red = occupied e-space. Gray = Background e-space. 2) ENFA histogram visualizations of marginality and specialization axes. 3) PCA of total e-space with colors corresponding to sexual vs. asexual populations. 
```{r}
### 1) ENFA scatterplot
#access the relevant values for plotting
tect_ovo_asexual_df <- tect_ovo_asexual_enfa$li %>% 
  as_tibble() %>% 
  bind_cols(pr = tect_ovo_asexual_enfa$pr)


tect_ovo_sexual_df <- tect_ovo_sexual_enfa$li %>% 
  as_tibble() %>% 
  bind_cols(pr = tect_ovo_sexual_enfa$pr)


#asexual
enfa_hex_plot(tect_ovo_asexual_df, marg = Mar, spec = Spe1, repro_mode = "Asexual")


#sexual
enfa_hex_plot(tect_ovo_sexual_df, marg = Mar, spec = Spe1, repro_mode = "Sexual")


### 2) ENFA histogram
#asexual
hist(tect_ovo_asexual_enfa)
title(main = "Asexual", adj = 0.7, line = -12)

#sexual
hist(tect_ovo_sexual_enfa)
title(main = "Sexual", adj = 0.7, line = -12)

### 3) PCA of total e-space
total_climate_pca_plot(bg_env = tect_ovo_bg_env, locs = tect_loc, genus = "Tectarchus", species = "ovobessus")

```


This is an enfa for Tectarchus huttoni.
```{r}
###Only need to get bg env't if you're not running the previous chunk
#get background env't for the species
tect_hutt_bg_env <- bg_env_crop(tect_loc, 
                           species = "huttoni",
                           environment = w, 
                           buffer = 0.5)

#enfa for the sexual species
tect_hutt_sexual_enfa <- enfa_calc_fun(locs = tect_loc, 
                                  species = "huttoni", 
                                  reproductive_mode = "sexual", 
                                  mask_raster = tect_hutt_bg_env)

#enfa for the asexual species
tect_hutt_asexual_enfa <- enfa_calc_fun(locs = tect_loc, 
                                   species = "huttoni", 
                                   reproductive_mode = "asexual", 
                                   mask_raster = tect_hutt_bg_env)


#plot the marginality scores
marginality_lollipop(sex_marg = tect_hutt_sexual_enfa$m, 
                    asex_marg = tect_hutt_asexual_enfa$m,
                    full_species_name = "Tectarchus huttoni")

```

A couple different ways to visualize the environmental variation. 1) Scatterplot visualizations of marginality vs axis 1 of the specialization with the labels removed (they make things indiscernable). Red = occupied e-space. Gray = Background e-space. 2) ENFA histogram visualizations of marginality and specialization axes. 3) PCA of total e-space with colors corresponding to sexual vs. asexual populations.
```{r}
### 1) ENFA scatterplot
#access the relevant values for plotting
tect_hutt_asexual_df <- tect_hutt_asexual_enfa$li %>% 
  as_tibble() %>% 
  bind_cols(pr = tect_hutt_asexual_enfa$pr)


tect_hutt_sexual_df <- tect_hutt_sexual_enfa$li %>% 
  as_tibble() %>% 
  bind_cols(pr = tect_hutt_sexual_enfa$pr)


#asexual
enfa_hex_plot(tect_hutt_asexual_df, marg = Mar, spec = Spe1, repro_mode = "Asexual")


#sexual
enfa_hex_plot(tect_hutt_sexual_df, marg = Mar, spec = Spe1, repro_mode = "Sexual")


### 2) ENFA histogram
#asexual
hist(tect_hutt_asexual_enfa)
title(main = "Asexual", adj = 0.7, line = -12)

#sexual
hist(tect_hutt_sexual_enfa)
title(main = "Sexual", adj = 0.7, line = -12)

### 3) PCA of total e-space
total_climate_pca_plot(bg_env = tect_hutt_bg_env, locs = tect_loc, genus = "Tectarchus", species = "huttoni")

```

### Tepakiphasma
Nothing. Only one locality.

